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MIT OpenCourseWare (MIT OCW) - Archived Content

Research and Teaching Output of the MIT Community

MIT OpenCourseWare (MIT OCW) - Archived Content

 

MIT's OpenCourseWare: a free and open educational resource (OER) for educators, students, and self-learners around the world. MIT OpenCourseWare (MIT OCW) supports MIT's mission to advance knowledge and education, and serve the world in the 21st century. It is true to MIT's values of excellence, innovation, and leadership.
MIT OCW:

  • Is a publication of MIT course materials
  • Does not require any registration
  • Is not a degree-granting or certificate-granting activity
  • Does not provide access to MIT faculty
Learn more about MIT OCW...

Sub-communities within this community

Recent Submissions

  • Van Evera, Stephen (2010-12)
    This course covers the history of American foreign policy since 1914, current policy questions, and the future of U.S. Policy. We focus on policy evaluation. What consequences did these policies produce for the U.S. and ...
  • Taylor, Washington (2002-12)
    8.321 is the first semester of a two-semester subject on quantum theory, stressing principles. Topics covered include: Hilbert spaces, observables, uncertainty relations, eigenvalue problems and methods for solution thereof, ...
  • Autor, David; Oreopoulos, Phillip (2004-12)
    The aim of this course is to acquaint students with traditional topics in labor economics and to encourage the development of independent research interests. This course is taught in two parts: Fall term and then in the ...
  • Angrist, Joshua; Walters, Christopher (2010-12)
    The aim of this course is to acquaint students with traditional topics in labor economics and to encourage the development of independent research interests. We will cover a systematic development of the theory of labor ...
  • Lawson, Tyler (2006-12)
    This course is a first course in algebraic topology. The emphasis is on homology and cohomology theory, including cup products, Kunneth formulas, intersection pairings, and the Lefschetz fixed point theorem.
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